Spot It

Legend
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Interactive |
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Video |

Making 3 object cards: Construct your own 3-object deck | ![]() |
Under construction....

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Stretching Monsters: Help two monsters stretch out and relax | ![]() |
Under construction....

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Rational slopes on video game screens: Interactive that explores how many times lines leave the right and the top of the screen before returning to the origin | ![]() |
Under construction....

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Irrational doesn't mean everything!: Looks like it fills the screen, but actually not! | ![]() |
Under construction....

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Double Hits!: Interactive that explores what happens to a grid that isn't made up of a prime side | ![]() |
Under construction....

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What is Spot It?: Explains Spot It. Constructs a 2-object deck. | ![]() |

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Cards as Lines: Seeing cards as lines, and getting distracted by what lines are. | ![]() |

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Parallel Lines: Adding an extra point to every line for the slope, and now all lines cross! | ![]() |

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Wait a Minute, that's Irrational!: Noticing that irrational slopes look like they fill the screen | ![]() |

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Missing Almost Everything!: Making sense of irrational slope | ![]() |

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Back to the 80s: Making sense of the '80s and discrete slope | ![]() |

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Spot It Cards: What all this has to do with Spot It | ![]() |

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Duality: Spot It card counting | ![]() |

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Donuts:
Stretching you mind to see a donut and eventually looking right out of an infinite forest!
Age Range:
10+, younger audiences will move slower, and won't get everything but the arguments and concepts are beautiful and well worth exposing to everyone!
Mathematics:
Elementary topology, rational and irrational numbers, including decimal expansions, using lines to generate rational approximations, and a brush with infinity
Click for more!
Stretching you mind to see a donut and eventually looking right out of an infinite forest!
Age Range:
10+, younger audiences will move slower, and won't get everything but the arguments and concepts are beautiful and well worth exposing to everyone!
Mathematics:
Elementary topology, rational and irrational numbers, including decimal expansions, using lines to generate rational approximations, and a brush with infinity
Click for more!
Finite Forests:
Navigating a forest with and without bumping into trees, and what this tells us about Spot It!
Age Range:
11+ a very accessible introduction to modular arithmetic and finite geometry
Mathematics:
Subtleties of counting, modular (or clock) arithmetic, lines using modular arthmetic (a brush with projective space)
Click for more!
Navigating a forest with and without bumping into trees, and what this tells us about Spot It!
Age Range:
11+ a very accessible introduction to modular arithmetic and finite geometry
Mathematics:
Subtleties of counting, modular (or clock) arithmetic, lines using modular arthmetic (a brush with projective space)
Click for more!
Spot It: Experimentation:
Play Spot It. Simplify the game. Try making a deck of 2-object or a deck of 3-object cards. Culminates in a curious observation about lines
Age Range:
5+, everyone will enjoy these activities
Mathematics:
Exploring with Trial and Error. Simplifying and altering questions as a mode of inquiry. Causality
Click for more!
Play Spot It. Simplify the game. Try making a deck of 2-object or a deck of 3-object cards. Culminates in a curious observation about lines
Age Range:
5+, everyone will enjoy these activities
Mathematics:
Exploring with Trial and Error. Simplifying and altering questions as a mode of inquiry. Causality
Click for more!
Straight Lines:
What is a line? What does parallel mean? And how to describe a line mathematically
Age Range:
7+, younger audiences might need more guidance, and second half (describing the equation for a line) is more suitable for 11+
Mathematics:
Lines, parallel lines, lines in 2D and 3D, and the equation for a line
Click for more!
What is a line? What does parallel mean? And how to describe a line mathematically
Age Range:
7+, younger audiences might need more guidance, and second half (describing the equation for a line) is more suitable for 11+
Mathematics:
Lines, parallel lines, lines in 2D and 3D, and the equation for a line
Click for more!